The nonlinear Van der Pol oscillator is wellrecognized for modeling limit cycles in electrical circuits. It was recently modified to a model whose parameters explicitly stood for the limit cycle amplitude and frequency. Due to this, the latter model has successfully been used in control engineering as a reference model for self-generation of limit cycles in the closed-loop. The popular Lotka-Volterra predator-prey partial differential equation (PDE) is another model which is capable of self-generating periodic orbits in infinite-dimensional setting. The present work aims to flavor the Van der Pol equation in PDE setting. It is shown that similar to the modified Van der Pol oscillator, its PDE-flavored model explicitly relies on the amplitude and frequency of the periodic orbit, which is self-generated by the model while also possessing a unique equilibrium in the origin similar to that of its finite-dimensional progenitor. Theoretical analysis is additionally supported by simulation results.